ON MEASURES INVARIANT UNDER DIAGONALIZABLE ACTIONS – THE RANK ONE CASE AND THE GENERAL LOW ENTROPY METHOD MANFRED EINSIEDLER AND ELON LINDENSTRAUSS Dedicated to Gregory Margulis and Marina Ratner whose deep work inspir

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Diagonalizable flows on locally homogeneous spaces and number theory Manfred Einsiedler and Elon Lindenstrauss∗ Abstract.We discuss dynamical properties of actions of diagonalizable groups on locally homogeneous spaces

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INVARIANT MEASURES AND THE SET OF EXCEPTIONS TO LITTLEWOOD’S CONJECTURE MANFRED EINSIEDLER, ANATOLE KATOK, AND ELON LINDENSTRAUSS Abstract. We classify the measures on SL(k, R)/ SL(k, Z) which are invariant and ergodic

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ON MEASURES INVARIANT UNDER TORI ON QUOTIENTS OF SEMI-SIMPLE GROUPS MANFRED EINSIEDLER AND ELON LINDENSTRAUSS Abstract. We classify invariant and ergodic probability measures on arithmetic homogeneous quotients of semisi

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JOININGS OF HIGHER RANK DIAGONALIZABLE ACTIONS ON LOCALLY HOMOGENEOUS SPACES MANFRED EINSIEDLER AND ELON LINDENSTRAUSS Abstract. We classify joinings between a fairly general class of higher rank diagonalizable actions o

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Elon Lindenstrauss Citation: “For his results on measure rigidity in ergodic theory, and their applications to number theory.” Elon Lindenstrauss has developed extraordinarily powerful theoretical tools in ergodic th

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• Ergodic theory
• Dynamical systems
• Stochastic processes
• Diophantine approximation
• Anatole Katok
• Elon Lindenstrauss
• Littlewood conjecture
• Ergodicity
• Ergodic
• Chaos theory
• Invariant measure
• Manfred Einsiedler

THE DISTRIBUTION OF CLOSED GEODESICS ON THE MODULAR SURFACE, AND DUKE’S THEOREM MANFRED EINSIEDLER, ELON LINDENSTRAUSS, PHILIPPE MICHEL, AND AKSHAY VENKATESH Abstract. We give an ergodic theoretic proof of a theorem o

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• Algebraic number theory
• Quadratic forms
• Field theory
• Discriminant
• Algebraic number field
• Quadratic field
• Ideal class group
• Binary quadratic form
• Differential geometry of surfaces
• Fundamental discriminant

Configurations in Lattices & Multiple Mixing Alex Gorodnik (University of Bristol) joint work with Michael Bj¨ orklund and Manfred Einsiedler Configurations in Rd

Source URL: fourier.math.uoc.gr

Integer Points on Spheres and their orthogonal complement Manfred Einsiedler ETH Zurich 

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Eine Fields-Medaille für Elon Lindenstrauss Manfred Einsiedler einfachste mathematische Modell eines dynamischen Systems besteht aus dem halb-offenen Intervall X = [0, 1) und der Abbildung Rα (x) = x + α, die den Pu

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